Mack Aroni A Bank Robber Is Worried About His Retirement He Decides To Start A S

Mack Aroni, a bank robber, is worried about his retirement. He decides to start a savings account. Mack deposits annually his net share of the “loot,” which consists of $75,000 per year, for 3 years beginning January 1, 2000. Mack is arrested on January 4, 2002, (after making his third deposit) and spends the rest of 2002 and most of 2003 in jail. He escapes in September of 2003. He resumes his savings plan with semiannual deposits of $30,000, the first one being made on January 1, 2004. Assume that the bank’s interest rate was 9% compounded annually from January 1, 2000 through January 1, 2003, and 12 % annual rate compounded semiannually thereafter.When Mack retires on January 1, 2007 (6 months after his last deposit), what is the balance in his savings account?

 
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Madeline Manufacturing Inc S Current Stock Price Is 35 Per Share Call Options Fo

Madeline Manufacturing Inc.’s current stock price is $35 per share. Call options for this stock exist that permit the holder to purchase one share at an exercise price of $30.These options will expire at the end of 1 year, at which time Madeline’s stock will be selling at one of two prices $20 or $45. The risk-free rate is 5%. Using the binomial option pricing model, create a riskless hedged investment and answer the following question:

After the payoffs have been equalized and the riskless hedged investment is created, what is the value of the portfolio in one year? Round your answer to two decimals if needed.

 
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Machines Wine France 3 1 Germany 1 1 The Accompanying Table Shows The Output Eit

machines/wine

france: 3/1

germany: 1/1

The accompanying table shows the output (either machines or wine) that each unit of input in France and Germany can produce. We see that

France has an absolute advantage over Germany in producing either output.

Germany has an absolute disadvantage in producing wine.

Germany has no absolute advantage over France in producing either output.

France will see no economic basis for trading with Germany.

 
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Magic Enterprises Borrowed 18 000 From The Local Bank On Julyl 1 2010 When The C

Magic Enterprises borrowed $18,000 from the local bank on Julyl 1, 2010, when the company was started. The note had an 8 percent annual interest rate and a one-year term to maturity. Magic Enterprises recognized $42,500 of revenue on account in 2010 and $45,000 of revenue on account in 2011. Cash collections from accounts receivable were $36,000 in 2010 and $35,000 in 2011. Magic Enterprises paid $24,000 of salaries expense in 2010 and $28,000 of salaries expense in 2011. Repaid the loan and interest at the maturity date

 
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Magic 8 Ball This Program Will Ask The User To Enter A Yes No Question And It Wi

MAGIC 8 BALL: This program will ask the user to enter a yes/no question and it will then print out an appropriate yes or no response. Hint: You will have to read in the question into a string variable, but you don’t really need it. Your program will generate a random number from 0 to 7 (depends on how many responses you want to have in your program) and it will print out a response based on the random number.( in c++ programming)

1.promptuser()

a.Does not return a value

b.Does not have arguments

c.This function will prompt the user (print out a message asking for a yes or no question). The function will read in the question into a string variable (even though we don’t need it later).

2.getrandom()

a.Returns an integer which is the random number to be used

b.Does not have arguments

c.This function will generate a random number from 0 to 7 (depends on how many responses you have – see below). The function will return the random number back to the main body.

3.Printresponse()

a.Does not return a value

b.It does have 1 argument, the random number. Based on this number the function will print out an appropriate response.

c.Use a switch statement and depending on what the random number is, print out a message. For example, if the random number

i.is 0, print out “No way!”.

ii.is 1, print out “Unfortunately … yes!”

iii.is 2, print out “YASSSS!”

vi.is 3, print out “I wish I could say yes…”

v.is 4, print out “Of course not!”

 
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Maggie Nelson And Tim O Brien Pose Bad Viewing And Bad Listening Or Reading As C

Maggie Nelson and Tim O’Brien  pose bad viewing and bad listening or reading as central problems in their works, ‘Great to watch’ and “How to Tell a True War story” respectively.  what is the relationship between this problematic viewing/reading/listening and suffering or violence?

 
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Maggie K Discussion 4

First, for the company that you will report on in the written assignment later this module, describe its competitive strategy. Second, for a company you would like to start, share what the company would be and which competitive strategy you would select.

 
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Magee R 2014 Persuasion A Social Science Approach Electronic Version Retrieved F 2

Magee, R. (2014). Persuasion: A social science approach [Electronic version]. Retrieved from https://content.ashford.edu/

Lyttle, J. (2001). The effectiveness of humor in persuasion: The case of business ethics training. Journal of General Psychology, 128(2), 206.

Prepare a 1000 – 1500 word paper (do not include title and reference pages in your word count), formatted according to APA style as outlined in the Writing Center, that details the effectiveness of humor in persuasion. Use both the Cline and Kellaris (1999) and Lyttle (2001) articles (located in the ProQuest database) as the basis for your observations. Your paper should delineate three or more aspects of the effectiveness of humor and indicate at least three risks of attempting to use humor in persuasion. Your paper should include previous theories of persuasion covered in this course and discuss how the technique of humor can support or limit the effectiveness of persuasion.

The Humor and Persuasion writing assignment:

  • Must be 1000 to 1500 words in length (do not include title and references pages in your word count) and formatted according to APA style 
  • Must include a separate title page (Links to an external site.)Links to an external site. with the following:
    • Title of paper
    • Student’s name
    • Course name and number
    • Instructor’s name
    • Date submitted
  • Must use at least one scholarly source in addition to the required articles listed above
  • Must include a separate references page (Links to an external site.)Links to an external site. that is formatted according to APA style 
 
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Mae 9 Quiz 3 Fall 2010 Due On Wednesday November 3rd By 21

MAE 9: Quiz #3, Fall 2010Due on Wednesday, November 3rd by 21:00pm(Turnin only on Wednesday) In this quiz you will compute a two-dimensional integral by using a simplistic version of the Monte Carlo Method. This method relies on random numbers to evaluate integrals and is the method of choice for numerical integration on higher dimensions (consult your favorite Wall Street investment bank). We want to integrate the area of a circle in the plane. The circle is centered at (xc, yc) and has radius r. We will limit our search to the box delimited by the points (0,0) and (4,4). Technically we will compute the area of the intersection of the circle with this box. Consider the function:/ 1, if distance between (x,y) and (xc,yc) is less or equal than rif distance between (x,y) and (xc,yc) is greater than r The area of the intersection of the circle with the box is the double integral: area = int_{0}^{4} int_{0}^{4} ind(x, y) dx dy Our simple Monte Carlo method will compute an approximation to the above integral by drawing N uniformly distributed random points in the box (xi, yi) and computing the sum area = (16/N) * sum_{i = 1}^{N} ind(xi, yi) Write a C program (quiz3.c) that: a) Reads the double values ofxc, yc and r (circle parameters)and the integer value ofN (number of points)from the terminal by using scanf; b) If N <= 0 set N = 1000 and issue a warning message to the user; c) If r <= 0 set r = 1 and issue a warning message to the user; d) Use a for loop to generate N uniformly distributed random pointsin the box (0,0)-(4,4) and compute the approximate integral asdiscussed above; e) Print the result of the approximate integral. HINTS: The function rand() generates a uniformly distributed pseudo-random integer between 0 and RAND_MAX. Use this function and RAND_MAX to generate double points (xi, yi) in the box (0,0)-(4,4). You will need to include the header <stdlib.h> in order to use rand(). For example, the statement 10 * rand() / RAND_MAX will generate a floating point between 0 and 10 (do not forget to properly cast integers as doubles or all you will get will be zero!) The function rand() will always draw from the exact same random sequence every time you run your program (it is not a true random number, but a pseudo-random number). In order to add some “spice” to this sequence you may want to initialize rand() by calling the function srand ( time(NULL) ); also provided in <stdlib.h>. The above initialization will use the current time to set the random generator and you will get a different answer every time you run your program. You must include the header <time.h> in order to use time.

 
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Mae 105 Introduction To Mathematical Physic Homework 2 Due 18 January 2019 At 17

Mathematical Applied Physics

Steady state heat problems with initial conditions.

Determine solutions of the steady state heat equation with no sources in a bar of length L=1 subject to the following boundary conditions and thermal conductivity

Problem set

attached photos for clarity

  • Attachment 1
  • Attachment 2

MAE 105 : Introduction to Mathematical PhysicHomework 2 , Due 18 January 2019 at 17:50 am at MANDE – B 210Boundary ConditionsDetermine solutions of the steady – state heat eheat equation with no sources ina bar of length II subject to the following boundary conditions andthermal conductivity Ko . Give a physicalhisical interpretation of each boundarycondition . If a steady- state solution does not exist , give a physical reasonwhy( 2 ) KO = 3 , de = 0 ( 20 = 0 ) , 21 = 4 ( 2 = D )( b ) R( 20 – I )( C ) R( 2 – 210 ) ( 2 = 0 ) , u = 0 ( 2 = [ ) , where Hand uo are constants . How isLow is your solution affected as A( d ) Ko = ( 20 + 2 ) – 1 2 = 0 ( 20 = 0 )1 ( 20 = I )( e ) I1 dro0 ) . die( 2 = I ) What additional informa -tion do you need to specify the steady state temperature ?2 . Effect of a sourceConsider the equilibrium temperature distribution u ( x ) inside a uniformone- dimensional rod ( with cross -sectional area A length I – 1 , and theand thermal conductivity K1 ) with a source of thermal energy ? ( 20 )To sin ( Tac )( a ) Write down the ODE satisfied by u ( 20 )( b ) Solve the ODE subject to the boundary conditions w ( 0 )and4 ( 1 ) = 0( . ) Find the thermal energy generated by the solthe source per unit time insidethe rod . The specific heateat is cand the density p , both constants( 1 ) Find the thermal energy flux leaving the rod at a = 0 and a( e ) What is the relatiolationship between your answers to parts ( c ) and ( d ) ?Explain this relationship in physical terms3 . Newton’s law of cooling

 
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